"Anything Can Happen in the Next Half Hour ""Anything Can Happen in the Next Half Hour..."" (often shortened to ""Anything Can Happen"") is the second physical single, and third overall, by Enter Shikari and the second single to be released from their debut album ""Take to the Skies"". It was released on 18 February 2007 for digital download and on 5 March 2007 on both CD and 7"" Vinyl. Currently it is the band's highest charting single, charting at #27 in the UK single chart, and number 1 on the UK indie chart. There are two remixes of the song,"
"desired number of folds to be carried out in alternate directions. For paper that is not square, e.g., having a 2:1 ratio, the above equation still gives an accurate limit. Gallivan's story was mentioned in the episode ""Identity Crisis"" of ""Numb3rs"", she served as a consultant and was mentioned in an episode of ""MythBusters"" on the Discovery Channel in 2007, and in episode 3 of ""QI""'s F series. Britney Gallivan Britney Crystal Gallivan (born 1985) of Pomona, California, is best known for determining the maximum number of times that paper or other materials can be folded in half. In January"
"to form developable surfaces that are not flat. Wet-folding origami allows an even greater range of shapes. The maximum number of times an incompressible material can be folded has been derived. With each fold a certain amount of paper is lost to potential folding. The loss function for folding paper in half in a single direction was given to be formula_4, where ""L"" is the minimum length of the paper (or other material), ""t"" is the material's thickness, and ""n"" is the number of folds possible. The distances ""L"" and ""t"" must be expressed in the same units, such as"
"The paper size is 'double folio', with two pages printed on each side (four pages per sheet). After printing the paper was folded once to the size of a single page. Typically, five of these folded sheets (10 leaves, or 20 printed pages) were combined to a single physical section, called a quinternion, that could then be bound into a book. Some sections, however, had as few as four leaves or as many as 12 leaves. Some sections may have been printed in a larger number, especially those printed later in the publishing process, and sold unbound. The pages were"
"inches. This result was derived by Gallivan in 2001, who also folded a sheet of paper in half 12 times, contrary to the popular belief that paper of any size could be folded at most eight times. She also derived the equation for folding in alternate directions. The fold-and-cut problem asks what shapes can be obtained by folding a piece of paper flat, and making a single straight complete cut. The solution, known as the fold-and-cut theorem, states that any shape with straight sides can be obtained. A practical problem is how to fold a map so that it may"
"employs a folding angle of about 135° on each side (that is, a complete oscillation of about 2 × 270° for each complete double fold). Strictly speaking, the first double fold is more than one complete oscillation since the flap needs to be folded from vertical to its starting position before the counting begins. The process was analyzed and criticized by Nicholson Baker in his 2001 book ""Double Fold: Libraries and the Assault on Paper"". Double fold A double fold is a process of folding a paper sample first backwards and then forwards about the same line, i.e. one complete"
"Octavo Octavo, a Latin word meaning ""in eighth"" or ""for the eighth time"", (abbreviated 8vo, 8°, or In-8) is a technical term describing the format of a book, which refers to the size of leaves produced from folding a full sheet of paper on which multiple pages of text were printed to form the individual sections (or ""gatherings"") of a book. An octavo is a book or pamphlet made up of one or more full sheets of (e.g. A2 paper) on which 16 pages of text were printed, which were then folded three times to produce eight leaves. Each leaf"
"paper is fed horizontally over 2 unpowered rollers until it hits a paper stop, at which point a dull blade pushes down on the paper and in between the 2 rollers to create the fold. Although the knife folder is slower than buckle folders, it is more precise and can handle extreme grammages very well. It also has small folding tolerances, but is a more complex machine. Folding a paper more than once in the same direction (i.e. with parallel creases) is called parallel folding. Common examples of this are the half fold, letter fold, gate fold, and Z-fold. A"
"their actual size is rather different. A folio (from Latin foliō, abl. of folium, leaf ) is a book or pamphlet made up of one or more full sheets of paper, on each sheet of which four pages of text are printed, two on each side; each sheet is then folded one time to produce two leaves. Each leaf of a folio book thus is one half the size of the original sheet. This contrasts with a quarto, folding each sheet twice, and octavo, folding each sheet three times. Unlike the folio, these last, and further types involving more folds,"
"(the ones that fold in to the middle) are usually 1/32"" to 1/8"" smaller than the inner panels (the ones covered by the panels that fold in) to allow for proper folding and nesting. Takes a concertina fold, folded in half down the middle to create 8 individual sections. Also known as cross fold and quarter fold. Folded leaflet Leaflets that are folded are usually used for advertising or marketing purposes, or for information supplementary to labels. There are many types of folds; only the most popular types are listed here. Although it is difficult to put a date on"
"once to form two leaves or four pages, are referred to as ""folios"" (from Latin, ""foliō"", ablative of ""folium"", leaf). Those made by printing four text pages on each side of a sheet of paper and folding the paper twice to form a gathering containing four leaves or eight pages are called ""quartos"" (fourths). Similarly, books made by printing eight pages of text on each side of a sheet, which was then folded three times to form gatherings of eight leaves or sixteen pages each, are called ""octavos"". The size of the resulting pages in these cases depends, of course,"
"Double fold A double fold is a process of folding a paper sample first backwards and then forwards about the same line, i.e. one complete oscillation. The number of double folds that is required to make a test piece break is used to determine the material's folding endurance and fold number. The total folding angle (about the folding line) differs depending on which folding tester is used, for instance the Köhler–Molin instrument folds about 156° on each side of the vertical line, resulting in a complete oscillation of about 2 × 312° for each double fold, while the MIT instrument"
"cross fold is when a paper is folded once, then rotated 90 degrees and folded again. The creases therefore cross each other at right angles. The most basic cross fold is the French fold, or right-angle fold. Other examples include the 16-page broadside and the 12-page letter. Book folding Book folding is the stage of the book production process in which the pages of the book are folded after printing and before binding. Until the middle of the 19th century, book folding was done by hand, and was a trade. In the 1880s and 1890s, book folding machines by Brown"
"Also known as a spiral fold, tri fold, brochure fold, business letter, C fold, roll fold and barrel fold. Also known as a window fold. In double parallel folds the paper is folded in half and then folded in half again with a fold parallel to the first fold. To allow for proper nesting the two inside folded panels are 1/32"" to 1/8"" smaller than the two outer panels. In double gatefolds there are three parallel folds. The left and right edges of the paper fold and meet in the middle, without overlapping, along a center fold. The outer panels"
"texts were beyond the typesetters' capacity to correct. The Folio was typeset and bound in ""sixes"" – 3 sheets of paper, taken together, were folded into a booklet-like quire or gathering of 6 leaves, 12 pages. Once printed, the ""sixes"" were assembled and bound together to make the book. The sheets were printed in 2-page formes, meaning that pages 1 and 12 of the first quire were printed simultaneously on one side of one sheet of paper (which became the ""outer"" side); then pages 2 and 11 were printed on the other side of the same sheet (the ""inner"" side)."
"halved Letter size, , meets the needs of many applications. It is variably known as ""Statement"", ""Stationery"", ""Memo"", ""Half Letter"", ""Half A"" (from ANSI sizes) or simply ""Half Size"". Like the similar-sized ISO A5, it is used for everything from personal letter writing to official aeronautical maps. Organizers, notepads, and diaries also often use this size of paper; thus 3-ring binders are also available in this size. Booklets of this size are created using word processing tools with landscape printing in two columns on letter paper which are then cut or folded into the final size. In 1996, the American"
"size exactly formula_1 m × formula_2 m. Rounded to the nearest millimetre, that is . Successive paper sizes in the series A1, A2, A3, and so forth, are defined by halving the preceding paper size across the larger dimension. This also effectively halves the area of each sheet. The most frequently used paper size is A4 measuring . The significant advantage of this system is its scaling: if a sheet with an aspect ratio of is divided into two equal halves parallel to its shortest sides, then the halves will again have an aspect ratio of . Folded brochures of"
"the same sheet or piggybacking a project on a vacant, unused portion of a print sheet. Sheet-fed presses are generally ""full sheet"" (28"" x 40""), ""half sheet"" (28"" x 19""), or ""quarter sheet"" (13"" x 19""). In offset printing, the first sheet costs more than the next 1,000. Gang-run printing allows multiple jobs to share the setup cost. For example, a 28"" x 40"" sheet can hold 9 4"" x 6"" at 5,000 or 18 2,500 postcards (each card takes 4.25"" x 6.25"" on the sheet to accommodate full bleed. Gang-run printing has been one of the driving forces in"
"Map folding In the mathematics of paper folding, map folding and stamp folding are two problems of counting the number of ways that a piece of paper can be folded. In the stamp folding problem, the paper is a strip of stamps with creases between them, and the folds must lie on the creases. In the map folding problem, the paper is a map, divided by creases into rectangles, and the folds must again lie only along these creases. In the stamp folding problem, the paper to be folded is a strip of square or rectangular stamps, separated by creases,"
"not sharp enough to cut through the paper and simply strikes and creases the paper along the line where the fold is required. Ideally, knife folding is used with thick paper, for ""cross folds"" (commonly employed for maps and also known as a ""French fold"") or if the paper has been stitched during the folding process; stitched sheets can ruin high friction rollers. Folding machines exclusively used for folding paper are commonly referred to as paper folders. These machines are typically used for creating letter folds (C Folds) and accordion folds (Z Folds). Other commonly used folds include a half"
"cm) tall, and as such does not necessarily indicate the actual printing format of the books, which may even be unknown as is the case for many modern books. These terms are discussed in greater detail in Book sizes. A quarto (from Latin ""quartō"", ablative form of ""quartus"", fourth ) is a book or pamphlet made up of one or more full sheets of paper on which 8 pages of text were printed, which were then folded two times to produce four leaves. Each leaf of a quarto book thus represents one fourth the size of the original sheet. Each"
"printing, the format of the book or pamphlet depended on the size of the paper used and the number of times it was folded. If a page was only folded once, it was called a folio. If it was folded twice, it was known as a quarto. An octave was a paper folded three times. A pamphlet was usually 1-12 sheets of paper folded in quarto, or 8-96 pages. It was sold for one or two pennies apiece. The printing of a pamphlet involved many people: the author, the printer, suppliers, print-makers, compositor, correctors, pressmen, binders, and distributors. Once the"
"× 841 mm). A1 is half the size of a sheet of A0 (i.e., 594 mm × 841 mm), such that two sheets of A1 placed side by side are equal to one sheet of A0. A2 is half the size of a sheet of A1, and so forth. Common sizes used in the office and the home are A4 and A3 (A3 is the size of two A4 sheets). The density of paper ranges from for tissue paper to for some speciality paper. Printing paper is about . Paper may be classified into seven categories: Some paper types include:"
"form of ""quartus"", fourth) historically was a book printed on a sheet of paper folded twice to produce four leaves (or eight pages), each leaf one fourth the size of the original sheet printed. Because the actual format of many modern books cannot be determined from examination of the books, bibliographers may not use these terms in scholarly descriptions. In the hand press period (up to about 1820) books were manufactured by printing text on both sides of a full sheet of paper and then folding the paper one or more times into a group of leaves or ""gathering"". The"
"is short grain) or the letter ""M"" for ""machine"" (11M × 17 is short grain). Grain is important because paper will crack if folded across the grain: for example, if a sheet 17 × 11 inches is to be folded to divide the sheet into two 8.5 × 11 halves, then the grain will be along the 11-inch side. Paper intended to be fed into a machine that will bend the paper around rollers, such as a printing press, photocopier or typewriter, should be fed grain side first so that the axis of the rollers is along the grain. Traditionally,"
"century A.D. In much of the West, the term origami is used synonymously with paper folding, though the term properly only refers to the art of paper folding in Japan. Other forms of paper folding include Zhezhi (Chinese paper folding), Jong-i.e.-jeop-gi, from Korea, and Western paper folding, such as the traditional paper boats and paper planes. Papel picado, as practiced in Mexico and other places in Latin America is done using chisels to cut 50 to a hundred sheets at a time, while Chinese paper cutting uses knives or scissors for up to 8 sheets. Wycinanki and other European forms"
"are generally between tall, the most common size for modern hardbound books. More specific sizes are denoted by reference to certain paper sizes as follows: Octavo Octavo, a Latin word meaning ""in eighth"" or ""for the eighth time"", (abbreviated 8vo, 8°, or In-8) is a technical term describing the format of a book, which refers to the size of leaves produced from folding a full sheet of paper on which multiple pages of text were printed to form the individual sections (or ""gatherings"") of a book. An octavo is a book or pamphlet made up of one or more full"
"the sheet of paper is folded in half widthwise, let ""c"" be the length of the new short side: ""c"" = . If we take the ratio of the newly folded paper we have: formula_3 Therefore, the aspect ratio is preserved for the new dimensions of the folded paper. Weights are easy to calculate as well: a standard A4 sheet made from 80 g/m paper weighs 5 g (as it is of an A0 page, measuring 1 m), allowing one to easily compute the weight—and associated postage rate—by counting the number of sheets used. The advantages of basing a paper"
"delivery from a mill to a specific pressroom can also depend on the press room ability to accept enough trucks or rail cars. A newspaper roll's width is called its web width and is defined by how many front pages it can print. A full roll prints four front pages with four back pages behind it (two front and back on each of the two sections). Modern printing facilities most efficiently print newspapers in multiples of eight pages on a full newsprint roll in two sections of four pages each. The two sections are then cut in half. Faced with"
"desired, they must be punched as well. In bulk applications, a paper drilling machine may be used. Then the user chooses a spine size that will match the document. Standard sizes are (for 16 sheets of 20# paper) up to (for 425 sheets). Spine lengths are generally to match the length of letter-size paper. The rings on the spine open and insert into the holes in the page, then rest against the body of the spine, resulting in a closure that can be opened again for making changes to the book. With this bind, the book lies flat but cannot"
"had to generate perforation specifications so that the paper perforations reliably separated under the force of pulling the sheets apart and not tear down into the printed part of the sheet. Large continuous documents might not be split into separate sheets. By continuously folding two single sided printed sheets back-to-back and binding together a stack of continuous form paper along one of the folded edges, it is possible to flip through the stack like a book of double-sided printed pages. With this technique, the stack is normally flipped top to bottom or bottom to top rather than side to side."
"ruling permitting the distribution to continue. Manufacture and distribution of telephone directories produces over 1,400,000 metric tons of greenhouse gases and consumes over 600,000 tons of paper annually. A reverse telephone directory is sorted by number, which can be looked up to give the name and address of the subscriber. Ripping phone books in half has often been considered a feat of strength. There are ""Guinness World Records"" for ripping the most phone books within a specific time period: the record for most phone books ripped within three minutes was established by Tina Shelton in 2007 for females (21 books)"
"affect how many double folds a test piece can take. Folding endurance must not be confused with the related term fold number. Folding endurance In paper testing, folding endurance is defined as the logarithm (to the base of ten) of the number of double folds that are required to make a test piece break under standardized conditions: where ""F"" is the folding endurance and ""d"" the number of double folds. Folding endurance is especially applicable for papers used for maps, bank notes, archival documents, etc. The direction of the grain in relation to the folding line, the type of fibres"